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Differential Ability Scales
(DAS)
Step-by-step
Analysis
Before interpretation can focus on the clusters
themselves, Step 4 (Figure-7) must be completed to determine how unified the
cluster scores are. If the subtests' T scores that create the individual
clusters are very different from each other, then the Composite Cluster scores
will have little intrinsic meaning, and should not be interpreted as a unitary
construct. For Kate, Step 4 indicates that the subtests within the Verbal and
within the Spatial Clusters are close to one another and show no significant
differences. However, the subtests in the Nonverbal Reasoning Cluster differ by
11 points and this difference is statistically significant. Base rate suggests
that approximately 15% of children obtain a difference of this magnitude.
Figure-7 DETERMINING WITHIN-CLUSTER DIFFERENCES
|
|
DIFF. |
|
STATISTICALLY SIGNIFICANT |
|
ABNORMAL |
|
FREQUENCY (Table B.3. p. 291) |
|
WDef vs. Sim (12 pts) : |
7 |
|
Y / N |
|
Y / N |
|
in ____ % of the population. |
|
Mat vs. SQR (11 pts) : |
11 |
|
Y / N |
|
Y / N |
|
in _15__ % of the population. |
|
RDes vs. PCon (10 pts) : |
0 |
|
Y / N |
|
Y / N |
|
in ____ % of the population. |
Because of the significant, though not highly
unusual, differences between the Matrices and Sequential & Quantitative
Reasoning subtests, the narrow abilities assessed by each subtest should be
considered. In this case, Matrices being so much higher than the Sequential
& Quantitative Reasoning may indicate a difference between Kate's abilities
in the area of Induction versus Quantitative Reasoning. Induction refers to the
ability to discover underlying rules, concepts, processes, trends, and/or class
memberships that governs a particular problem, while Quantitative Reasoning
refers to the ability to inductively or deductively reason with concepts
involving mathematical relations and properties. Qualitative analysis of Kate's
responses on the Sequential & Quantitative Reasoning subtest may provide
evidence to explain this difficulty. Were her answers incorrect because of a
lack of reasoning (not understanding the logical reasoning being the problems),
were they incorrect because of an inability to problem-solve when the stimuli
involved numerical concepts, or did she simply make computational errors?
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